Indefinite integral to find work
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How should I approach finding the work that is needed for pumping out water from a cylindrical motor oil tank, when the tank is placed upright on its bottom and it is known that the height of the tank is $ 147 cm$, radius of the bottom is $ 65 cm $ and the gravity of the motor oil is $ 0.90$. The acceleration of gravity is $ 9.8 m/s^2$ and density of water $ 1000 kg/m^3$. I am having trouble finding the weight of the oil and the indefinite integral to find the work.
indefinite-integrals
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$begingroup$
How should I approach finding the work that is needed for pumping out water from a cylindrical motor oil tank, when the tank is placed upright on its bottom and it is known that the height of the tank is $ 147 cm$, radius of the bottom is $ 65 cm $ and the gravity of the motor oil is $ 0.90$. The acceleration of gravity is $ 9.8 m/s^2$ and density of water $ 1000 kg/m^3$. I am having trouble finding the weight of the oil and the indefinite integral to find the work.
indefinite-integrals
$endgroup$
add a comment |
$begingroup$
How should I approach finding the work that is needed for pumping out water from a cylindrical motor oil tank, when the tank is placed upright on its bottom and it is known that the height of the tank is $ 147 cm$, radius of the bottom is $ 65 cm $ and the gravity of the motor oil is $ 0.90$. The acceleration of gravity is $ 9.8 m/s^2$ and density of water $ 1000 kg/m^3$. I am having trouble finding the weight of the oil and the indefinite integral to find the work.
indefinite-integrals
$endgroup$
How should I approach finding the work that is needed for pumping out water from a cylindrical motor oil tank, when the tank is placed upright on its bottom and it is known that the height of the tank is $ 147 cm$, radius of the bottom is $ 65 cm $ and the gravity of the motor oil is $ 0.90$. The acceleration of gravity is $ 9.8 m/s^2$ and density of water $ 1000 kg/m^3$. I am having trouble finding the weight of the oil and the indefinite integral to find the work.
indefinite-integrals
indefinite-integrals
asked Dec 4 '18 at 11:29
MartenoffMartenoff
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